mathematics, the Jordan–Schur theorem also known as Jordan's theorem on finite linear groups is a theorem in its original form due to Camille Jordan. In that...

number of results: The Jordan curve theorem, a topological result required in complex analysis The Jordan normal form and the Jordan matrix in linear algebra...

characterizes primitive groups containing a large p-cycle; and The Jordan–Schur theorem is an effective proof (in terms of the degree) that linear torsion...

(group theory) Jordan–Schur theorem (group theory) Jordan's theorem (multiply transitive groups) (group theory) Krull–Schmidt theorem (group theory) Kurosh...

Schur's inequality Schur's theorem Schur-convex function Schur–Weyl duality Lehmer–Schur algorithm Schur's property for normed spaces. Jordan–Schur theorem...

Schur. Frobenius–Schur indicator Herz–Schur multiplier Jordan–Schur theorem Lehmer–Schur algorithm Schur algebra Schur class Schur's conjecture Schur...

case of the Jordan normal form. The Jordan normal form is named after Camille Jordan, who first stated the Jordan decomposition theorem in 1870. Some...

invertible n × n complex matrices was finite; he used this theorem to prove the Jordan–Schur theorem. Nevertheless, the general answer to the Burnside problem...

Leonhard Eulers. CMH Bd.20, 1947, S. 288-318. Hilbert–Speiser theorem Jordan–Schur theorem Without the efforts of Speiser and the Swiss mathematician Karl...

element is the only element with finite order. Torsion (algebra) Jordan–Schur theorem E. S. Golod, On nil-algebras and finitely approximable p-groups,...

In linear algebra and functional analysis, a spectral theorem is a result about when a linear operator or matrix can be diagonalized (that is, represented...

key ingredient in the proof of the Kazhdan–Margulis theorem. One can recover the Jordan–Schur theorem as a corollary to the existence of Zassenhaus neighbourhoods...

type started with Camille Jordan's theorem that the projective special linear group PSL(2, q) is simple for q ≠ 2, 3. This theorem generalizes to projective...

inner product structure, described in the article Schur orthogonality relations. Maschke's theorem was originally proved for the case of representations...

In mathematics, Burnside's theorem in group theory states that if G is a finite group of order p a q b {\displaystyle p^{a}q^{b}} where p and q are prime...

Reducing subspace Spectral theorem Singular value decomposition Higher-order singular value decomposition Schur decomposition Schur complement Haynsworth inertia...

Greendlinger's lemma Itô's lemma Jordan's lemma Lovász local lemma Nakayama's lemma Poincaré's lemma Riesz's lemma Schur's lemma Schwarz's lemma Sperner's...

In the mathematical field of group theory, Lagrange's theorem states that if H is a subgroup of any finite group G, then | H | {\displaystyle |H|} is...

the complex Schur form which has the eigenvalues of A along its diagonal. Comment: if A is a normal matrix, then T is diagonal and the Schur decomposition...

In algebra, Weyl's theorem on complete reducibility is a fundamental result in the theory of Lie algebra representations (specifically in the representation...

square matrix A {\displaystyle A} , regardless of diagonalizability, has a Schur decomposition given by A = Q U Q ∗ {\displaystyle A=QUQ^{*}} where U {\displaystyle...

Presentation of a group Product of group subsets Schur multiplier Semidirect product Sylow theorems Hall subgroup Wreath product Butterfly lemma Center...

numbers are the basic building blocks of the natural numbers. The Jordan–Hölder theorem is a more precise way of stating this fact about finite groups....

Krull–Schmidt theorem holds and the category of finite length modules is a Krull-Schmidt category. The Jordan–Hölder theorem and the Schreier refinement theorem describe...

this area since Sylow. This period saw Hans Zassenhaus's famous Schur-Zassenhaus theorem on the existence of complements to Hall's generalization of Sylow...

type started with Camille Jordan's theorem that the projective special linear group PSL(2, q) is simple for q ≠ 2, 3. This theorem generalizes to projective...

Hadwiger–Finsler inequality Hinge theorem Hitchin–Thorpe inequality Isoperimetric inequality Jordan's inequality Jung's theorem Loewner's torus inequality Łojasiewicz...

2140/pjm.1971.36.285. Sanders, Jon Henry (1968). A Generalization of Schur's Theorem, Doctoral Dissertation (PhD). Yale University. Deuber, Walter (1973)...

Blichfeldt's work in group theory includes an improved bound for the Jordan–Schur theorem, that finite linear groups have normal abelian subgroups of index...

depth (algebra) Fitting lemma Schur's lemma Nakayama's lemma Krull–Schmidt theorem Steinitz exchange lemma Jordan–Hölder theorem Artin–Rees lemma Schanuel's...